330-0310/04 – Introduction to FEM (UMKP)

Gurantor departmentDepartment of Applied MechanicsCredits5
Subject guarantordoc. Ing. Martin Fusek, Ph.D.Subject version guarantordoc. Ing. Martin Fusek, Ph.D.
Study levelundergraduate or graduateRequirementChoice-compulsory type B
Year3Semesterwinter
Study languageCzech
Year of introduction2019/2020Year of cancellation
Intended for the facultiesFSIntended for study typesBachelor
Instruction secured by
LoginNameTuitorTeacher giving lectures
FOJ08 doc. Ing. František Fojtík, Ph.D.
FRY72 prof. Ing. Karel Frydrýšek, Ph.D., FEng.
FUS76 doc. Ing. Martin Fusek, Ph.D.
HAL22 prof. Ing. Radim Halama, Ph.D.
ROJ71 Ing. Jaroslav Rojíček, Ph.D.
SOF007 doc. Ing. Michal Šofer, Ph.D.
SOT0036 Ing. Martin Šotola
Extent of instruction for forms of study
Form of studyWay of compl.Extent
Full-time Graded credit 2+2
Part-time Graded credit 0+17

Subject aims expressed by acquired skills and competences

Student should learn elementary procedures for solution of elasticity and strength problems by means of finite element method (FEM). Guaranty an understanding of a discussed topic. Student will gain theoretical knowledge of FEM, which they will learn to apply at a solution of selected problems out of a technical practice.

Teaching methods

Lectures
Individual consultations
Tutorials
Project work

Summary

The subject forms the basis for the use of finite element method in engineering practice. Contents are general formulation of continuum mechanics, fundamentals linearization, introduction to variational methods, finally FEM applications to specific types of problems of linear elasticity.

Compulsory literature:

[1] MADENCI, E., GUVEN, I. The Finite Element Method and Applications in Engineering Using Ansys®. Springer, 2006, 686p. ISBN 978-0-387-28290-9 [2] ZIENKIEWICZ, O. C., TAYLOR,R.L. a ZHU, J.Z. The finite element method: its basis and fundamentals. 6th ed. Oxford: Elsevier Butterworth-Heinemann, 2005. ISBN 0-7506-6320-0.

Recommended literature:

[1] BEER,G.-WATSON,J.O. Introduction to Finite and Boundary Element Methods for Engineers. John Wiley & Sons, 1992, 509p.ISBN 0-471-92813-5

Way of continuous check of knowledge in the course of semester

Test, example solutions

E-learning

no

Other requirements

Lecture attendance, not another request

Prerequisities

Subject has no prerequisities.

Co-requisities

Subject has no co-requisities.

Subject syllabus:

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Conditions for subject completion

Full-time form (validity from: 2019/2020 Winter semester)
Task nameType of taskMax. number of points
(act. for subtasks)
Min. number of pointsMax. počet pokusů
Graded credit Graded credit 100  51 3
Mandatory attendence participation: Conditions for obtaining credit: - Physical presence at least at 80 per cent of seminars. - Submission and defence of the project.

Show history

Conditions for subject completion and attendance at the exercises within ISP: Conditions for obtaining credit: - Submission and defence of the project.

Show history

Occurrence in study plans

Academic yearProgrammeBranch/spec.Spec.ZaměřeníFormStudy language Tut. centreYearWSType of duty
2024/2025 (B0715A270011) Engineering (S04) Machine Design KS2 P Czech Ostrava 3 Choice-compulsory type B study plan
2023/2024 (B0715A270011) Engineering (S04) Machine Design KS2 P Czech Ostrava 3 Choice-compulsory type B study plan
2022/2023 (B0715A270011) Engineering (S04) Machine Design KS2 P Czech Ostrava 3 Choice-compulsory type B study plan
2021/2022 (B0715A270011) Engineering (S04) Machine Design KS1 P Czech Ostrava 3 Choice-compulsory type B study plan
2020/2021 (B0715A270011) Engineering (S04) Machine Design KS1 P Czech Ostrava 3 Choice-compulsory type B study plan
2019/2020 (B0715A270011) Engineering (S04) Machine Design KS1 P Czech Ostrava 3 Choice-compulsory type B study plan

Occurrence in special blocks

Block nameAcademic yearForm of studyStudy language YearWSType of blockBlock owner

Assessment of instruction



2023/2024 Winter
2022/2023 Winter
2021/2022 Winter